Tuesday, April 9, 2013









This work was published very recently (March 24, 2013) in Nature.  The below paper was a release from a few months earlier.  I have no connection with this work.  A friend, R. Wagner, brought this to my attention.

GaAs is an expensive material,  but it gives higher efficiencies than Si and other more conventional solar cell materials. The use of the nanowires as was done in this study potentially reduces the needed amount of GaAs material by 100 to 10,000 fold.   So I would say this looks to be a major breakthrough toward low cost high efficiency solar.



Single nanowire solar cells beyond the Shockley-Queisser
limit
Peter Krogstrup1,*, Henrik Ingerslev Jørgensen2,*, Martin Heiss3,*, Olivier
Demichel3, Jeppe V. Holm2, Martin Aagesen2, Jesper Nygard1, Anna Fontcuberta i
Morral3,†
1 Center for Quantum Devices, Nano-Science Center, Niels Bohr Institute, University of Copenhagen,
Denmark
2SunFlake A/S, Nano-Science Center, Universitetsparken 5, DK-2100 Copenhagen, Denmark
3 Laboratoire des Matériaux Semiconducteurs, Ecole Polytechnique Fédérale de Lausanne, 1015
Lausanne, Switzerland

*equal contribution

Light management is of great importance to photovoltaic cells, as it determines
the fraction of incident light entering the device. An optimal pn-junction
combined with an optimal light absorption can lead to a solar cell efficiency
above the Shockley-Queisser limit. Here, we show how this is possible by
studying photocurrent generation for a single core-shell p-i-n junction GaAs
nanowire solar cell grown on a silicon substrate. At one sun illumination a short
circuit current of 180 mA/cm2 is obtained, which is more than one order of
magnitude higher than what would be predicted from Lambert-Beer law. The
enhanced light absorption is shown to be due to a light concentrating property of
the standing nanowire as shown by photocurrent maps of the device. The results
imply new limits for the maximum efficiency obtainable with III-V based
nanowire solar cells under one sun illumination.

Nanowire based solar cells hold promise for third generation photovoltaics and for
powering nanoscale devices.1,2 In the avenue of third generation photovoltaics, solar
cells will become cheaper and more efficient than current devices, in particular a cost
reduction may be achieved by the possibility of rationalizing the material use through
the fabrication of nanowire arrays and radial p-n junctions.3,4,5 The geometry of
nanowire crystals is expected to favour elastic-strain relaxation, giving a major
freedom for designing new compositional multi-junction solar cells6 grown on
mismatched materials.7,8 Till today, the efficiencies of nanostructured solar cells have
indeed been increasing with time up to 10%, owing to the improvement of material
and device concepts.9,10,11,12,13,14

Light absorption in standing nanowires is a complex phenomenon, with a strong
dependence on the nanowire dimensions and absorption coefficient of the raw
material.15,16,17,18In low absorbing micro-wire arrays such as Si, light absorption is
understood via ray optics or by the calculation of the integrated local density of
optical states of the nanowire film.19,20Interestingly, when these arrays stand on a
Lambertian back reflector, an asymptotic increase in light trapping for low filling
factors is predicted.19 This is advantageous for the improvement of the efficiency-tocost
ratio of solar cells and has led to the demonstration of micro-wire arrays
exhibiting higher absorption than the equivalent thickness textured film19,21,22Quite
different is the case of nanowires whose diameters are smaller than or comparable to
the radiation wavelength. In this case, optical interference and guiding effects play a
dominating role on the reflectivity and absorption spectra. For low absorbing
materials (such as indirect bandgap, Si) wave-guiding effects plays a key role23,24
while highly absorbing semiconductors (such as direct bandgap, GaAs) exhibit
resonances that increase the total absorption several-fold. Nanowires lying on a

substrate also exhibit such resonances, often described by Mie theory,25,26 though the
total absorption rate is significantly lower.27,28 Even though optical absorption in
nanowires pertaining to an array has shown to be far more complex than in thin films,
nanowire vertical arrays seem to be the most reasonable device proposal nowadays.
An elegant device consists in a single standing nanowire solar cell, contacted on top
by a transparent electrode and at the bottom through the substrate. While the
characterization of single nanowires lying on a substrate is quite common, until today,
there are no studies on standing single nanowires.

In this work we present experimental measurements on single GaAs nanowire solar
cells as grown on a silicon substrate where the p-part is contacted through a highly
doped substrate and n-part with a transparent top-contact (see figure 1a-c and ref 26).
We find that light absorption in single standing nanowires is more than one order of
magnitude more efficient than what would be predicted from Lambert-Beer law. We
show measurements on two devices. The first device (figure 1) exhibits a short circuit
current density of 180 mA/cm2, when normalized to the projected area. This leads to
an apparent solar conversion efficiency of 40%. The second device shows a short
circuit current of 173mA/cm2 and an apparent efficiency of 28%. The reason for these
very high efficiencies is the mismatch between the absorption cross-section and the
physical bounds of the nanowires, hinting at a very large absorption cross section.
This work represents a critical step towards the next generation of nanowire based
solar cells.

Current-voltage characteristics of the devices were measured in the dark and under
AM 1.5G illumination. Experimental data of device 1 are shown in Fig. 1d. In the
dark, the device exhibits typical diode behaviour with an ideality factor of 2.6. Under
illumination, the diode curve is shifted downwards as a consequence of the photo4
generation and separation of electron-hole pairs, giving a short-circuit current of 256
pA. The diameter of the nanowire is 425 nm corresponding to an apparent photogenerated
current density of 180 mA/cm2. The open circuit voltage Voc and fill-factor
FF are respectively 0.43 V and 0.52, which should be improved by optimizing the
resistivity, thickness of the doped layers and surface passivation.29 The generated
power at the maximum power point is 57 pW, corresponding to 40 mW/cm2. Dividing
the generated power density by the incident power density, the solar cell yields an
apparent efficiency of 40%. In order to understand the extreme photon collection
boost in free standing single GaAs nanowires, we use finite difference time domain
method to model a 2,5 μm long nanowire embedded in SU-8 as a function of its
diameter and of the wavelength of the plane wave radiation propagating along the
nanowire axis.30,31,32 In figure 2a, the wavelength and diameter dependence of the
absorption rate of such a nanowire is shown. Note that the absorption is zero for
wavelengths larger than 900 nm where the absorption coefficient of GaAs goes down
to zero. Two dominant branches for low and high diameters are observed,
corresponding to resonances similar to Mie resonances observed in nanowires lying
on a substrate25. Light absorption in the standing nanowire is enhanced by a factor
between 10 and 70 with respect to the equivalent thin film. Another way to express
this enhancement in absorption is through the concept of an absorption cross-section.
The absorption cross-section is defined as Aabs = an where a is the physical crosssection
of the nanowire and n is the absorption efficiency. It is largely accepted that
the absorption cross-section in nanoscale materials is larger than their physical size. In
systems such as quantum dots, the absorption cross-section can exceed the physical
size by a factor of up to 8.33 We have calculated the absorption cross-section of the
nanowires as a function of the nanowire diameter and incident wavelength (Fig. 2b).


The absorption cross-section is in all cases larger than the physical cross-section of
the nanowire. It is interesting to note that the absorption of photons from an area
larger than the nanowire itself is equivalent to a build-in light concentration, C. Light
concentration has an additional benefit that it increases the open circuit voltage with a
term kTlnC and thereby increasing the efficiency.34,35, 36 The largest absorption cross
section in figure 2b is 1.13x106 nm2 at a nanowire diameter of 380 nm
(a=9.38x104nm2), corresponding to an overall built-in light concentration of about 12.
Measurements of the external quantum efficiency (EQE) normalized by the physical
area for both lying and standing nanowire devices are shown in figure 3a (see
supplement for more details). Lying nanowires exhibit EQE values up to 2 due to Mie
resonances37, while for standing nanowires values of up to about 14.5 are reached.
This further confirms that the absorption cross-section is several times larger than the
apparent cross section of the wire, especially at wavelengths close to the bandgap.
To further understand the absorption boost in our devices, we have spatially mapped
the photocurrent generated by a vertical nanowire device for three different excitation
wavelengths: 488, 676 and 800 nm. The results presented in Figures 3b-d are
deconvoluted with the point spread function of the diffraction limited laser spot. As
seen in the figure a photocurrent from an area much larger than the size of the laser
spot appears for all three wavelengths. A fit to the data allows estimating an effective
absorption cross-section diameter of 1.2 μm (488 nm), 1.0 μm (676 nm) and 1.3 μm
(800 nm) respectively. Hence, the absorption boost in our device is due to an
unexpected large absorption cross-section of the vertical nanowire geometry. This is
equivalent to a built-in light concentration of about 8, which is in good agreement to
what our theory predicts. In addition, we speculate that the top contact geometry
further contributes to the resonant absorption effect, thereby increasing the absorption
cross-section and the boost in photo-generated current. 3839

Finally, we put our results in perspective by comparing them to top-notch existing
technologies and with the design principles for increasing efficiency. In Table 1 we
have listed the record values for leading technologies such as single junction
crystalline silicon and GaAs, as well as triple junction devices. The highest efficiency
is obtained by the triple-junction solar cell (34.1%), with a short-circuit current of
14.7 mA/cm2. In this case, the short-circuit current is maintained relatively low, as it
has to be matched between the three cells connected in series and what gives the high
efficiency is the increase in Voc. The highest short-circuit current is obtained in a
crystalline silicon (c-Si) solar cell, where light management techniques resulted into
the boost of photo-generated current of 42.7mA/cm2. The record efficiency recorded
by Alta Devices with GaAs was obtained with a relatively thin film, few microns in
contrast to few hundred microns in standard cells. This brings us to the discussion of
what determines high efficiency. A solar cell operates at a voltage that maximizes the
generated power, dictated by the values of the short-circuit current, FF and Voc.
Design towards higher efficiencies points to strategies for increasing these values.40,41
The first two parameters concern mainly the device ‘engineering’ , while the ultimate
Voc is dictated by the thermodynamics of the solar energy conversion into electrical
work. Within the Shockley-Queisser model, Voc is limited by the following terms:36



where T and Tsun are the temperature of the cell and of the sun respectively, Ωemit and
Ωsun correspond to the solid angle of emission and collection, n the refractive index of
the material and QE is the emission quantum efficiency. The first term is related to
the Carnot efficiency, which reduces Voc by ~5%. The second term corresponds to the
entropic losses occurring in the work generation. The first entropy loss is due to the
non-reciprocity in the angle of light absorption and emission. Light resonant
structures such as nanowires can reduce the contribution of this term.36 The second
entropy loss takes account of the concentration factor, given by the refractive index
and any external concentration: Voc increases by implementing light trapping
strategies, with the additional benefit of increasing absorption close to the
bandgap.42,43 The last entropic term refers to the non-radiative losses. It can be
reduced to zero by increasing the QE to 1. The impressive result on GaAs cells by
Alta Devices was obtained thanks to increasing QE in a GaAs thin film to 1. Our
results provide a further path for higher efficiency solar cells. Even though the
electrical characteristics shown are not ideal yet, we observe a light concentration
effect plus the significant increase of absorption rate close to the bandgap, similar to
what is proposed by ref 36. These two effects are so that nanowire structures can
reduce entropy in the conversion of solar energy into electrical work, thereby
providing a path for increasing efficiency of solar cells. It is also important to note
that the unexpected increase in the absorption cross-section enables to further separate
the nanowires from one another, resulting in major cost reductions of the final device.
Our experiments indicate that a good inter-wire distance would be around 1.2 μm. A
nanowire solar cell consisting of nanowires similar to the device showed in Fig 1
positioned in a hexagonal array with a pitch of 1 μm (optical cross-section with a
diameter of ~1.2 μm) would have an optical filling-factor of 1 and it would only use
an equivalent material volume of a 546 nm film and exhibit a conversion efficiency of
4.6%. Using devices with smaller area, see left branch from Fig. 1, one could further
reduce the amount of material used up to a factor 72. By improving the electrical
characteristics of the pn junction, higher efficiencies could be obtained. Just
considering an effective light concentration of 15, an array of GaAs nanowires with
ideal characteristics would exhibit an efficiency of 33.4% , hereby overcoming the
Shockley-Queisser limit for the planar GaAs solar cells illuminated by 1.5AM
radiation, according to the discussion presented above34,44 Even higher efficiencies
could be achieved if the device design could be tailored for higher light concentration
and QE. Note that axial junctions, which have the same junction area as the projected
area would obtain the full benefit from such concentrator effect, and it would be
possible to directly compare performance of GaAs nanowire solar cells under 1 sun
with planar GaAs cells under 10 suns. We demonstrate here that single nanowire
devices generate several-fold higher power than their projected area convey when
they are standing upright, which also minimizes their footprint. It should be pointed
out that if one were to build a single nanowire solar cell, then a flat lying nanowire
would exhibit ~15 times lower power density compared to the standing nanowire
device due to the light concentration effect. This enhancement in the energy
conversion at the nanoscale makes them useful as energy harvesters with minimum
footprint feeding other devices on the same chip. This is already the case for nanowire
based pn junctions with non-ideal characteristics like the one shown in this work. Last
but not least, the improvement in the photon collection renders them in general ideal
as photo-detectors.

In conclusion, we have observed a remarkable boost in absorption in single nanowire
solar cells that is related to the vertical configuration of the nanowires and to a
resonant increase in the absorption cross-section. These results open a new avenue for
third generation solar cells, local energy harvesters on nanoscale devices and photon
detectors.

Methods:

Nanowire growth. Nanowires were grown on an oxidized (111) Si with 100 nm
apertures using a self-catalysed method. Ga nominal growth rate was 900nm/h,
substrate temperature 630oC and V/III ratio 445,46. P-doping of core was achieved by
adding a flux of Be during axial growth47. Cores were annealed for 10 min at 630oC.
The shell was obtained at 465oC, growth rate of 300 nm/h and with a V/III ratio of 50.
N-type doping was obtained by adding Si to the growth.

Device fabrication and characterization. SU-8 was spun-on the substrate at
4000rpm for 45s and cured with 1min UV light and 3min on a hotplate at 185oC.
Then an etch-back with 1-3min oxygen plasma etch was performed to free the
nanowire tip. The top contact was defined by e-beam lithography followed by
evaporation of indium-tin-oxide (more details can be found in supplementary
information). The bottom contact was obtained by silver glueing to the back-side of
the wafer. Current-voltage characteristics were measured in the dark and under 1.5G
conditions with a standard solar simulator (LOT – Oriel 150W Xe lamp) with a 1”
beam diameter and an AM1.5G filter. Photocurrent map of the devices were collected
by scanning the contacted sample under the laser spot focused with a 63x and 0.75
N.A. lens.

Finite Difference Time Domain method simulations. The absorption of standing
2.5 μm GaAs nanowires of different diameters standing on silicon and surrounded by
SU-8 was calculated by solving Maxwell equations in three dimensions for an
incident plane wave radiation normal to the substrate. The wave equation is solved in
time domain following refs 30 and 27.

1Tian, B.Z. et al. Coaxial silicon nanowires as solar cells and nanoelectronic power
sources. Nature 449, 885-888 (2007).
2Law, M., Greene, L.E., Johnson, J.C., Saykally, R. & Yang, P.D. Nanowire dyesensitized
solar cells. Nature Mater. 4, 455-459 (2005).
3 Kayes, B.M., Atwater, H.A. & Lewis N.S. Comparison of the device physics
principles of planar and radial p-n junction nanorod solar cells. J. Appl. Phys. 97,
114302 (2005)
4 Spurgeon J.M. et al. Flexible, Polymer-Supported, Si Wire Array Photoelectrodes.
Adv. Mater. 22, 3277-3281 (2010).
5 Fan Z. et al. Three-dimensional nanopillar-array photovoltaics on low-cost and
flexible substrates. Nature Mater. 8, 648-653 (2009).
6Kempa, T.J. et al. Single and Tandem Axial p-i-n Nanowire Photovoltaic Devices.
Nano Lett. 8, 3456-3460 (2008).
7 Chuang, L.C. et al. Critical diameter for III-V nanowires grown on latticemismatched
substrates. Appl. Phys. Lett. 90, 043115 (2007)
8 Glas F. Critical dimensions for the plastic relaxation of strained axial
heterostructures in free-standing nanowires Phys. Rev. B 74 121302 (2006)
9 Tsakalakos L. et al. Silicon nanowire solar cells. Appl. Phys. Lett. 91, 233117
(2007).
10 Goto, H. et al. Growth of Core–Shell InP Nanowires for Photovoltaic Application
by Selective-Area Metal Organic Vapor Phase Epitaxy. Appl. Phys. Express 2 035004
(2009).
11 Garnett, E.C. & Yang, P. Silicon Nanowire Radial p-n Junction Solar Cells. J. Am.
Chem. Soc. 130, 9224-9225 (2008).
12 Heurlin, M. et al. Axial InP Nanowire Tandem Junction Grown on a Silicon
Substrate. Nano Lett. 11, 2028 (2011)
13Tian, B.Z.& Lieber, C.M. Design, synthesis, and characterization of novel nanowire
structures for photovoltaics and intracellular probes. Pure Appl. Chem. 83, 2153-2169
(2011).
14 Dalmau-Mallorqui, A., Epple, F.M., Fan, D., Demichel, O. & Fontcuberta i Morral,
A. Effect of the pn junction engineering on Si microwire-array solar cells Phys.
Status. Sol. 209, 1588–159 (2012)
15 Tsakalakos, L. et al. Strong broadband optical absorption in silicon nanowire films.
J. Nanophot. 1, 013552 (2007)
16 Zhu, J. et al. Optical Absorption Enhancement in Amorphous Silicon Nanowire and
Nanocone Arrays. Nano Lett. 9, 279-282 (2009).
17 Mariani, G. et al. Patterned Radial GaAs Nanopillar Solar Cells Nano Lett. 11,
2490-2494 (2011)
18 Muskens, O.L., Gomez-Rivas, J., Algra, R.E., Bakkers, E.P.A.M. & Lagendijk, A.
Design of light scattering in nanowire materials for photovoltaic applications Nano
Lett. 8, 2638-2642 (2008).
19 Kosten, E.D., Warren, E.L. & Atwater H.A. Ray optical light trapping in silicon
microwires: exceeding the 2n2 intensity limit. Opt. Expr. 3316-3331 (2011).
20 Callahan, D.M., Munday, J.N. & Atwater H.A. Solar cell light trapping beyond the
ray optic limit. Nano Lett. 12, 214-218 (2012).
21 Kelzenberg M.D. et al. Enhanced absorption and carrier collection in Si wire arrays
for photovoltaic applications. Nature Mater. 9, 239-244 (2010)
22 Diedenhofen, S. et al. Strong geometrical dependence of the absorption of light in
arrays of semiconductor nanowires ACS Nano 5, 2316-2323 (2011)
23 Kwanyong, S. et al. Multicolored Vertical Silicon Nanowires. Nano Lett. 11 1851-
1856 (2011)
24 van Vugt, L.L.; Zhang, B. ; Piccione, B.; Spector, A.A. & Agarwal, R. Size-
Dependent Waveguide Dispersion in Nanowire Optical Cavities: Slowed Light and
Dispersionless Guiding. Nano Lett. 9, 1684-1688 (2009)
25Cao, L. et al. Engineering light absorption in semiconductor nanowire devices.
Nature Mater. 8, 643-647 (2009)
26 Brönstrup, G. et al. A precise optical determination of nanoscale diameters of
semiconductor nanowires. Nanotechnology 22, 385201 (2011)
27 Heiss, M. & Fontcuberta i Morral A. Fundamental limits in the external quantum
efficiency of single nanowire solar cells. Appl. Phys. Lett. 99, 263102 (2011).
28 Kempa T. et al. Coaxial multishell nanowires with high-quality electronic
interfaces and tunable optical cavities for ultrathin photovoltaics. PNAS 109, 1407-
1412 (2011).
29 Nelson, J. ‘The physics of solar cells’ Imperial College Press (2003)
30 Oskooi, A.F. et al. MEEP: A flexible free-software package for electromagnetic
simulations by the FDTD method. Comp. Phys. Comm. 181, 687-702 (2010)
Kupec, 31J. & Witzigmann, B.. Dispersion, Wave Propagation and Efficiency
Analysis of Nanowire Solar Cells. Opt. Expr. 2009 17, 10399-10410.
32Cao, L.Y. et al. Semiconductor Nanowire Optical Antenna Solar Absorbers. Nano
Lett. 10, 439-445 (2010)
33Leatherdale, C.A., Woo, W.K., Mikulec, F.V. & Bawendi, M.G. On the Absorption
Cross Section of CdSe Nanocrystal Quantum Dots. J. Phys. Chem. B 106, 7619-7622
(2002).
34 Henry, C.H. Limiting efficiencies of ideal single and multiple energy gap terrestrial
solar cells. J. Appl. Phys. 51, 4494 (1980)
35 Araújo, G.L. & Marti, A. Absolute limiting efficiencies for photovoltaic energyconversion.
Solar. Ener. Mater. and Solar Cells 33, 213-240 (1994)
36 Polman, A. & Atwater H.A. Photonic design principles for ultrahigh-efficiency
photovoltaics. Nature Mater. 11, 174 (2012)
37 Kempa, T. et al. Coaxial multishell nanowires with high-quality electronic
interfaces and tunable optical cavities for ultrathin photovoltaics. P.N.A.S. 109 1407
(2012)
38 Zhao, J., Wang, A., Green, M.A. & Ferrazza, F. et al 19.8% efficient “honeycomb”
textured multicrystalline and 24.4% monocrystalline silicon solar cells. Appl. Phys.
Lett. 73, 1991 (1998)
39 Green, M.A., Emery, K., Hishikawa, Y., Warta, W. &Dunlop, E.D. Solar cell
efficiency tables (version 41) Prog. In photovoltaics 21, 1-11 (2013)
40 Campbell, P. & Green, M.A. The limiting efficiency of silicon solar cells under
concentrated sunlight. IEEE Trans. Elec. Dev. 33, 234 (1986)
41 Nelson, J. The Physics of Solar Cells, Imperial College Press (2003)
42 Luque, A. The confinement of light in solar cells. Solar Energy Mater. 23, 152
(1991)
43 Yablonovitch, E. & Cody, G.D. Intensity enhancement in textured optical sheets for
solar cells. IEEE Trans. Elect. Dev. 29, 300 (1982)
44 Shockley, W. & Queisser H.J. Detailed Balance Limit of Efficiency of pn Junction
Solar Cells. J. Appl. Phys. 32, 510 (1961)
45 Uccelli, E. et al. Three-dimensional twinning of self-catalyzed GaAs nanowires on
Si substrates. Nano Lett. 11, 3827–3832 (2011)
46 Krogstrup, P. et al. Structural phase control in self-catalyzed growth of GaAs
nanowires on silicon (111). Nano Lett. 10, 4475-4482 (2010)
47 Casadei, A. et al. Doping incorporation paths in catalyst-free Be-doped GaAs
nanowires. Appl. Phys. Lett. In press (2013)

Acknowledgements:
This research has been funded by the ERC starting grant UpCon, by SNF through
projects nr 137648, 143908 and NCCR-QSIT. AFiM thanks STI for the 2011 end-ofyear
fund for MiBoots robots used in the scanning photo-current experiment. AFiM
and MH thank Anna Dalmau-Mallorqui and Franz Michael Epple for experimental
support. We thank Claus B. Sørensen and Morten H. Madsen for assistance on MBE
growth. This work was supported by the Danish National Advanced Technology
Foundation through project 022-2009-1, a University of Copenhagen Center of
Excellence, and by the UNIK Synthetic Biology project.

Author contribution:
PK grew the nanowire pn junctions. HIJ did the I-V characterisation and fabricated
the device with help from JVH and MA. MH and OD performed the FDTD
calculations. MH realized the photocurrent mappings and the external quantum
efficiency measurements. AFiM and PK conceived and designed the experiments.
AFiM, JN and MA supervised the project. AFiM, HIJ, PK and MH made the figures
and wrote the manuscript. All authors discussed the results and commented on the
manuscript.

Author information:
Correspondence and requests for materials should be addressed to anna.fontcubertamorral@
epfl.ch or krogstrup@fys.ku.dk.




Figure 1. Electrical characterization of a single nanowire solar cell (device 1). a.
Schematic of the vertical single nanowire radial p-i-n-device connected to a p-type
doped Si wafer by epitaxial growth, b Left: Doping structure of the nanowire. The ptype
doped core is in contact with the doped Si substrate and the n-type doped shell is
in contact with the ITO is illustrated. Right: A typical SEM image of a nanowire
from the same growth with a 30o angle from the vertical c Scanning electron
micrographs of the device seen from the top electrode. The nanowire is ~2.5 μm high
and has a diameter of about 425nm. d Current voltage characteristics of the device in
the dark and under AM 1.5G illumination, showing the figure of merit characteristics.




Figure 2. Optical simulations of a single nanowire solar cell. Simulations on the
light absorption in a 2.5 μm standing GaAs nanowire that is fully embedded by
SU-8 (n=1.67) on a Si substrate: the absorption rate of solar AM1.5G radiation in a
and simulated absorption cross-section in b exhibit two main resonant branches,
similar to Mie resonances observed in nanowires lying on a substrate. The periodic
modulation with wavelength is a result of Fabry-Pérot interference in the polymer
layer and not an artifact of the simulation.




Figure 3. . Optical characterization of a single nanowire solar cell (device 2). a.
External quantum efficiency (EQE) normalized by indicated projected area where
vertical and horizontal nanowire solar cells are compared. As seen for the vertical
standing solar cell a 15 fold increase in the photon collection is obtained close to the
bandgap. The EQE becomes negligible for photon wavelengths below the bandgap of
GaAs, meaning that there is no contribution from absorption in the Si substrate47 (bd)
Scanning photocurrent measurements on our single vertical nanowire device for
three different excitation laser wavelengths, normalized to the incident photon flux.
The scale bar corresponds to 1 μm.




Table1. Short-circuit current (JSC), fill-factor, open-circuit voltage, area and
efficiency of top-notch photovoltaic technologies compared with the standing
nanowire configuration presented in this work. The low Voc and FF values indicate
the potential for improvement of the nanowire cell presented, see text below for
discussion (*apparent efficiency calculated with the projected area of the cell).





No comments:

Post a Comment

be sure to scroll down and hit the publish button when done writing